Sentence Examples


  • It is generally convenient to divide the path into two steps, isothermal and isometric, or isothermal and isopiestic, and to integrate along each separately.
  • In order to integrate this expression we need to know L and v as functions of the temperature and pressure.
  • If we integrate the equation (I) with respect to I between the limits 1, 1 we obtain mu_mu=fXdI.
  • If we integrate with respect to I between fixed limits, we obtain the principles of linear and angular momentum in the form previously given, Hence, whichever form of postulate we adopt, we are led to the principles of linear and angular momentum, which form in fact the basis of all our subsequent work.
  • (2) 0 To find the potential energ we have to integrate E=f xpdxdydz..

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